Calculus II

Calculus II by Tunc Geveci, published by Cognella, Incorporated on October 13, 2010, is the second volume in a three-part calculus series tailored for science and engineering majors in the United States. This edition spans 380 pages and is presented in English. The book emphasizes key concepts, essential functions, and formulas of calculus, integrating graphics effectively into the learning process while avoiding unnecessary complexity in exercises.
Readers will find a comprehensive exploration of techniques and applications of integration, improper integrals, infinite series, and first-order differential equations. The text also covers parametrized curves and polar coordinates, providing a solid foundation for further mathematical study. This volume is designed to facilitate understanding of calculus concepts without the distraction of insignificant formulas, making it a valuable resource for students engaged in mathematics and related fields.
Official synopsis Publisher
Calculus II is the second volume of the three-volume calculus sequence by Tunc Geveci. The series is designed for the usual three-semester calculus sequence that the majority of science and engineering majors in the United States are required to take.
The distinguishing features of the book are the focus on the concepts, essential functions and formulas of calculus and the effective use of graphics as an integral part of the exposition. Formulas that are not significant and exercises that involve artificial algebraic difficulties are avoided.
The three-volume calculus sequence is organized as follows:
- Calculus I covers the usual topics of the first semester: limits, continuity, the derivative, the integral and special functions such as exponential functions, logarithms and inverse trigonometric functions.
- Calculus II covers techniques and applications of integration, improper integrals, infinite series, linear and separable first-order differential equations, parametrized curves and polar coordinates.
- Calculus III covers vectors, the differential calculus of functions of several variables, multiple integrals, line integrals, surface integrals, Green’s Theorem, Stokes’ Theorem and Gauss’ Theorem.
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